From 022ffa2b2021872aa8c2efe1ff83f89fb24e3f64 Mon Sep 17 00:00:00 2001
From: Benjamin Regler <regler@fhi-berlin.mpg.de>
Date: Wed, 12 Dec 2018 12:46:29 +0100
Subject: [PATCH] :bookmark: Update NOMAD Periodic Table Analytics Tutorial
 v1.2.1

---
 periodic-table/periodic-table.bkr | 72 +++++++++++++++++++------------
 1 file changed, 45 insertions(+), 27 deletions(-)

diff --git a/periodic-table/periodic-table.bkr b/periodic-table/periodic-table.bkr
index f132045..7bac2c2 100644
--- a/periodic-table/periodic-table.bkr
+++ b/periodic-table/periodic-table.bkr
@@ -6,7 +6,7 @@
             "plugin": "HTML",
             "view": {
                 "cm": {
-                    "mode": "htmlmixed"
+                    "mode": "smartHTMLMode"
                 }
             }
         },
@@ -47,7 +47,7 @@
                     " *             Benjamin Regler - Apache 2.0 License",
                     " * @license    http://www.apache.org/licenses/LICENSE-2.0",
                     " * @author     Benjamin Regler",
-                    " * @version    1.3.0",
+                    " * @version    1.4.0",
                     " *",
                     " * Licensed under the Apache License, Version 2.0 (the \"License\");",
                     " * you may not use this file except in compliance with the License.",
@@ -61,7 +61,7 @@
                     " * See the License for the specific language governing permissions and",
                     " * limitations under the License.",
                     " */",
-                    "p{margin-bottom:1.3em}h1,h2,h3,h4{margin:1.414em 0 .5em;font-weight:inherit;line-height:1.2}h1{margin-top:0;font-size:3.998em}h2{font-size:2.827em}h3{font-size:1.999em}h4{font-size:1.414em}.font_small,small{font-size:.707em}.notebook-container{font-size:16px}.notebook-container .bkr{font-size:100%;font-weight:400;line-height:1.45;color:#333}.nomad--header{background:hsl(72,41.2%,50%,.7);margin:-52px -20px .5em;padding:2em 3em 1em;overflow:hidden}.nomad--header sup{padding:0 .2em 0 .3em}.nomad--header h2{color:#20335d;font-weight:700;font-size:2.5em;margin:-.4em 0 .2em -.25em;text-align:center}.nomad--header h2 img{display:block;height:2.5em;margin:0 auto;vertical-align:middle}.nomad--header h2 img:last-child{display:none}.nomad--header h3{color:#20335d;font-weight:700;margin-top:0;text-indent:-1em;padding-left:1em}.nomad--header h3:before{content:\"\\2014\";padding-right:.25em}.nomad--header a,.nomad--header a:focus,.nomad--header a:hover{color:inherit;font-style:italic}.nomad--header .nomad--description{margin:-1em 0 0}.nomad--header .nomad--affiliation{display:block;padding:1.25em 0 1em}.nomad--last-updated{color:#596273;display:inline-block;float:right;margin-top:0;margin-right:-1em;position:relative;z-index:1}.nomad--last-updated:before{bottom:-75%;color:#20335d;content:attr(data-version);font-size:4em;font-weight:700;opacity:.2;position:absolute;right:0;z-index:-1}.nomad--navigation{margin:auto -20px -1em;text-align:right;z-index:1}.nomad--navigation a{background:#f5f5f5;display:block;margin-top:.25em}@media only screen and (min-width:60em){.nomad--header h2{font-size:2.827em;margin-right:1em;margin-top:0}.nomad--header h2 img{display:inline-block;height:1.5em;margin:0 .4em 0 0;vertical-align:middle}.nomad--header h2 img:last-child{display:inline-block!important;margin:0 0 0 .4em}.nomad--navigation{height:0;position:relative}.nomad--navigation a{display:inline-block}}.modal-dialog{max-width:1000px;width:80%}.modal-header h1{font-size:2em;line-height:1.2}.modal-dialog h2{font-size:1.414em}.modal-dialog h2:first-child{margin-top:0}.modal-dialog h3{font-size:1.2em}.modal-dialog dt{font-size:larger;margin-top:1.414em}.modal-dialog img{width:100%}.modal-dialog .authors{text-transform:uppercase}.new-cell .active,.new-cell .btn,.new-cell .btn>*,.new-cell .dropdown{color:#fff}.markup p:first-child:before{content:none;display:block;float:none;height:auto;width:auto}",
+                    "p{margin-bottom:1.3em}h1,h2,h3,h4{margin:1.414em 0 .5em;font-weight:inherit;line-height:1.2}h1{margin-top:0;font-size:3.998em}h2{font-size:2.827em}h3{font-size:1.999em}h4{font-size:1.414em}.font_small,small{font-size:.707em}.notebook-container{font-size:16px}.notebook-container .bkr{font-size:100%;font-weight:400;line-height:1.45;color:#333}.nomad--header{background:#c5d293;margin:-52px 0 .5em;padding:2em 3em 1em;overflow:hidden}.nomad--header sup{padding:0 .2em 0 .3em}.nomad--header h2{color:#20335d;font-weight:700;font-size:2.5em;margin:-.4em 0 .2em -.25em;text-align:center}.nomad--header h2 img{display:block;height:2.5em;margin:0 auto;vertical-align:middle}.nomad--header h2 .nomad--header-title,.nomad--header h2 img:last-child{display:none}.nomad--header h3{color:#20335d;font-weight:700;margin-top:0}.nomad--header a,.nomad--header a:focus,.nomad--header a:hover{color:inherit;font-style:italic}.nomad--header .nomad--description{margin:-1em 0 0}.nomad--header .nomad--affiliation{display:block;padding:1.25em 0 1em}.nomad--last-updated{color:#596273;display:inline-block;float:right;margin-top:0;margin-right:-1em;position:relative;z-index:1}.nomad--last-updated:before{bottom:-75%;color:#20335d;content:attr(data-version);font-size:4em;font-weight:700;opacity:.2;position:absolute;right:0;z-index:-1;width:200%;text-align:right}.nomad--navigation{text-align:right;z-index:1}.nomad--navigation a{background:#f5f5f5;display:block;margin-top:.25em}@media only screen and (min-width:60em){.nomad--header h2{font-size:2.827em;margin-right:1em;margin-top:0}.nomad--header h2 img{display:inline-block;height:1.5em;margin:0 .4em 0 0;vertical-align:middle}.nomad--header h2 img:last-child{display:inline-block!important;margin:0 0 0 .4em}.nomad--header h2 .nomad--header-title,.nomad--navigation a{display:inline-block}.nomad--header h3{text-indent:-1em;padding-left:1em}.nomad--header h3:before{content:\"\\2014\";padding-right:.25em}.nomad--navigation{height:0;margin-right:0;position:relative}}.modal-dialog{max-width:1000px;width:80%}.modal-header h1{font-size:2em;line-height:1.2}.modal-dialog h2{font-size:1.414em}.modal-dialog h2:first-child{margin-top:0}.modal-dialog h3{font-size:1.2em}.modal-dialog dt{font-size:larger;margin-top:1.414em}.modal-dialog img{display:block;width:100%;text-align:center;margin:0 auto;max-width:35em}.modal-dialog img.large{max-width:inherit}.modal-dialog .authors{text-transform:uppercase}.new-cell .active,.new-cell .btn,.new-cell .btn>*,.new-cell .dropdown{color:#fff}.markup p:first-child:before{content:none;display:block;float:none;height:auto;width:auto}",
                     "/*!",
                     " * Chosen, a Select Box Enhancer for jQuery and Prototype",
                     " * by Patrick Filler for Harvest, http://getharvest.com",
@@ -116,14 +116,15 @@
                 "result": {
                     "type": "BeakerDisplay",
                     "innertype": "Html",
-                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<style type=\"text/css\">\n/*!\n * Nomad Beaker Notebook Template\n *\n * @copyright  Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n *             Benjamin Regler - Apache 2.0 License\n * @license    http://www.apache.org/licenses/LICENSE-2.0\n * @author     Benjamin Regler\n * @version    1.3.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n *\n *     http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n */\np{margin-bottom:1.3em}h1,h2,h3,h4{margin:1.414em 0 .5em;font-weight:inherit;line-height:1.2}h1{margin-top:0;font-size:3.998em}h2{font-size:2.827em}h3{font-size:1.999em}h4{font-size:1.414em}.font_small,small{font-size:.707em}.notebook-container{font-size:16px}.notebook-container .bkr{font-size:100%;font-weight:400;line-height:1.45;color:#333}.nomad--header{background:hsl(72,41.2%,50%,.7);margin:-52px -20px .5em;padding:2em 3em 1em;overflow:hidden}.nomad--header sup{padding:0 .2em 0 .3em}.nomad--header h2{color:#20335d;font-weight:700;font-size:2.5em;margin:-.4em 0 .2em -.25em;text-align:center}.nomad--header h2 img{display:block;height:2.5em;margin:0 auto;vertical-align:middle}.nomad--header h2 img:last-child{display:none}.nomad--header h3{color:#20335d;font-weight:700;margin-top:0;text-indent:-1em;padding-left:1em}.nomad--header h3:before{content:\"\\2014\";padding-right:.25em}.nomad--header a,.nomad--header a:focus,.nomad--header a:hover{color:inherit;font-style:italic}.nomad--header .nomad--description{margin:-1em 0 0}.nomad--header .nomad--affiliation{display:block;padding:1.25em 0 1em}.nomad--last-updated{color:#596273;display:inline-block;float:right;margin-top:0;margin-right:-1em;position:relative;z-index:1}.nomad--last-updated:before{bottom:-75%;color:#20335d;content:attr(data-version);font-size:4em;font-weight:700;opacity:.2;position:absolute;right:0;z-index:-1}.nomad--navigation{margin:auto -20px -1em;text-align:right;z-index:1}.nomad--navigation a{background:#f5f5f5;display:block;margin-top:.25em}@media only screen and (min-width:60em){.nomad--header h2{font-size:2.827em;margin-right:1em;margin-top:0}.nomad--header h2 img{display:inline-block;height:1.5em;margin:0 .4em 0 0;vertical-align:middle}.nomad--header h2 img:last-child{display:inline-block!important;margin:0 0 0 .4em}.nomad--navigation{height:0;position:relative}.nomad--navigation a{display:inline-block}}.modal-dialog{max-width:1000px;width:80%}.modal-header h1{font-size:2em;line-height:1.2}.modal-dialog h2{font-size:1.414em}.modal-dialog h2:first-child{margin-top:0}.modal-dialog h3{font-size:1.2em}.modal-dialog dt{font-size:larger;margin-top:1.414em}.modal-dialog img{width:100%}.modal-dialog .authors{text-transform:uppercase}.new-cell .active,.new-cell .btn,.new-cell .btn>*,.new-cell .dropdown{color:#fff}.markup p:first-child:before{content:none;display:block;float:none;height:auto;width:auto}\n/*!\n * Chosen, a Select Box Enhancer for jQuery and Prototype\n * by Patrick Filler for Harvest, http://getharvest.com\n *\n * Version 1.7.0\n * Full source at https://github.com/harvesthq/chosen\n * Copyright (c) 2011-2017 Harvest http://getharvest.com\n *\n * MIT License, https://github.com/harvesthq/chosen/blob/master/LICENSE.md\n * This file is generated by `grunt build`, do not edit it by hand.\n */\n.chosen-container{position:relative;display:inline-block;vertical-align:middle;font-size:13px;-webkit-user-select:none;-moz-user-select:none;-ms-user-select:none;user-select:none}.chosen-container *{box-sizing:border-box}.chosen-container .chosen-drop{position:absolute;top:100%;z-index:1010;width:100%;border:1px solid #aaa;border-top:0;background:#fff;box-shadow:0 4px 5px rgba(0,0,0,.15);clip:rect(0,0,0,0)}.chosen-container.chosen-with-drop .chosen-drop{clip:auto}.chosen-container a{cursor:pointer}.chosen-container .search-choice .group-name,.chosen-container .chosen-single .group-name{margin-right:4px;overflow:hidden;white-space:nowrap;text-overflow:ellipsis;font-weight:400;color:#999}.chosen-container .search-choice .group-name:after,.chosen-container .chosen-single .group-name:after{content:\":\";padding-left:2px;vertical-align:top}.chosen-container-single .chosen-single{position:relative;display:block;overflow:hidden;padding:0 0 0 8px;height:25px;border:1px solid #aaa;border-radius:5px;background-color:#fff;background:linear-gradient(#fff 20%,#f6f6f6 50%,#eee 52%,#f4f4f4 100%);background-clip:padding-box;box-shadow:0 0 3px #fff inset,0 1px 1px rgba(0,0,0,.1);color:#444;text-decoration:none;white-space:nowrap;line-height:24px}.chosen-container-single .chosen-default{color:#999}.chosen-container-single .chosen-single span{display:block;overflow:hidden;margin-right:26px;text-overflow:ellipsis;white-space:nowrap}.chosen-container-single .chosen-single-with-deselect span{margin-right:38px}.chosen-container-single .chosen-single abbr{position:absolute;top:6px;right:26px;display:block;width:12px;height:12px;background:url(\"data:image/png;base64,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\") -42px 1px no-repeat;font-size:1px}.chosen-container-single .chosen-single abbr:hover{background-position:-42px -10px}.chosen-container-single.chosen-disabled .chosen-single abbr:hover{background-position:-42px -10px}.chosen-container-single .chosen-single div{position:absolute;top:0;right:0;display:block;width:18px;height:100%}.chosen-container-single .chosen-single div b{display:block;width:100%;height:100%;background:url(\"data:image/png;base64,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\") no-repeat 0 2px}.chosen-container-single .chosen-search{position:relative;z-index:1010;margin:0;padding:3px 4px;white-space:nowrap}.chosen-container-single .chosen-search input[type=text]{margin:1px 0;padding:4px 20px 4px 5px;width:100%;height:auto;outline:0;border:1px solid #aaa;background:url(\"data:image/png;base64,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\") no-repeat 100% -20px;font-size:1em;font-family:sans-serif;line-height:normal;border-radius:0}.chosen-container-single .chosen-drop{margin-top:-1px;border-radius:0 0 4px 4px;background-clip:padding-box}.chosen-container-single.chosen-container-single-nosearch .chosen-search{position:absolute;clip:rect(0,0,0,0)}.chosen-container .chosen-results{color:#444;position:relative;overflow-x:hidden;overflow-y:auto;margin:0 4px 4px 0;padding:0 0 0 4px;max-height:240px;-webkit-overflow-scrolling:touch}.chosen-container .chosen-results li{display:none;margin:0;padding:5px 6px;list-style:none;line-height:15px;word-wrap:break-word;-webkit-touch-callout:none}.chosen-container .chosen-results li.active-result{display:list-item;cursor:pointer}.chosen-container .chosen-results li.disabled-result{display:list-item;color:#ccc;cursor:default}.chosen-container .chosen-results li.highlighted{background-color:#3875d7;background-image:linear-gradient(#3875d7 20%,#2a62bc 90%);color:#fff}.chosen-container .chosen-results li.no-results{color:#777;display:list-item;background:#f4f4f4}.chosen-container .chosen-results li.group-result{display:list-item;font-weight:700;cursor:default}.chosen-container .chosen-results li.group-option{padding-left:15px}.chosen-container .chosen-results li em{font-style:normal;text-decoration:underline}.chosen-container-multi .chosen-choices{position:relative;overflow:hidden;margin:0;padding:0 5px;width:100%;height:auto;border:1px solid #aaa;background-color:#fff;background-image:linear-gradient(#eee 1%,#fff 15%);cursor:text}.chosen-container-multi .chosen-choices li{float:left;list-style:none}.chosen-container-multi .chosen-choices li.search-field{margin:0;padding:0;white-space:nowrap}.chosen-container-multi .chosen-choices li.search-field input[type=text]{margin:1px 0;padding:0;height:25px;outline:0;border:0!important;background:transparent!important;box-shadow:none;color:#999;font-size:100%;font-family:sans-serif;line-height:normal;border-radius:0;width:25px}.chosen-container-multi .chosen-choices li.search-choice{position:relative;margin:3px 5px 3px 0;padding:3px 20px 3px 5px;border:1px solid #aaa;max-width:100%;border-radius:3px;background-color:#eee;background-image:linear-gradient(#f4f4f4 20%,#f0f0f0 50%,#e8e8e8 52%,#eee 100%);background-size:100% 19px;background-repeat:repeat-x;background-clip:padding-box;box-shadow:0 0 2px #fff inset,0 1px 0 rgba(0,0,0,.05);color:#333;line-height:13px;cursor:default}.chosen-container-multi .chosen-choices li.search-choice span{word-wrap:break-word}.chosen-container-multi .chosen-choices li.search-choice .search-choice-close{position:absolute;top:4px;right:3px;display:block;width:12px;height:12px;background:url(\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADQAAAAlCAQAAACn+wJeAAAB4UlEQVRIx+2XsWtTURTGrwouLQQDwYLFzT3yJBDoYoVvySQoKFShSHe7qAgqiMn9rcUibnVwEARBl0AgUIh/QXBxFIpKJHAhUBz0HQcf4U0xtZwu+r3l8t4758fHPe/jvhBcRIUuWbFuMKAWnEB9jEQWAk0SRt8LtMo+RmKdhDGiHrzEChOMHGPsiAkhBDbIMXKu+2KaJUfZwcsXD4RJrJFKKHaw6fVmRnmNT5ydC9TDSDRCIGOMMfh9u8pegRmzNKP8NUZvzu+oR6NY19mddqVVgG7MKL5SvHPrcJu3g/F2xvMqowKUOHMYUJXhrAa8Ku1j90/dVFFXxaypoYFqfzFR80h9mZKyENRUkskrgrSqfZmS1pVkGskvG7SiiUy5TGP5RpA2lMuUyzeC1Cw5yrwxSWtKrij1ZEpqhKBMY5kGXqCKeioiSHXtain817+k9gLLLD887ozhLl8xjGG86onZxuIe99jCsHjTCRMvYvF9+1QIIcTz8RuTzmkfP0+jdaYJHW9jXPYBvYj5/ZNlf06HxvgEYzoC8Tk5l1xAnXP8IHVam8faC3GTn3x5cMJr6q5h0fjI5+L4suU24PFCfMkHhvExHQyL20eQEfERhsVncdEfdYfvGK2jcPUOK/+A/QJb5yp50uoC6QAAAABJRU5ErkJggg==\") -42px 1px no-repeat;font-size:1px}.chosen-container-multi .chosen-choices li.search-choice .search-choice-close:hover{background-position:-42px -10px}.chosen-container-multi .chosen-choices li.search-choice-disabled{padding-right:5px;border:1px solid #ccc;background-color:#e4e4e4;background-image:linear-gradient(#f4f4f4 20%,#f0f0f0 50%,#e8e8e8 52%,#eee 100%);color:#666}.chosen-container-multi .chosen-choices li.search-choice-focus{background:#d4d4d4}.chosen-container-multi .chosen-choices li.search-choice-focus .search-choice-close{background-position:-42px -10px}.chosen-container-multi .chosen-results{margin:0;padding:0}.chosen-container-multi .chosen-drop .result-selected{display:list-item;color:#ccc;cursor:default}.chosen-container-active .chosen-single{border:1px solid #5897fb;box-shadow:0 0 5px rgba(0,0,0,.3)}.chosen-container-active.chosen-with-drop .chosen-single{border:1px solid #aaa;border-bottom-right-radius:0;border-bottom-left-radius:0;background-image:linear-gradient(#eee 20%,#fff 80%);box-shadow:0 1px 0 #fff inset}.chosen-container-active.chosen-with-drop .chosen-single div{border-left:0;background:transparent}.chosen-container-active.chosen-with-drop .chosen-single div b{background-position:-18px 2px}.chosen-container-active .chosen-choices{border:1px solid #5897fb;box-shadow:0 0 5px rgba(0,0,0,.3)}.chosen-container-active .chosen-choices li.search-field input[type=text]{color:#222!important}.chosen-disabled{opacity:.5!important;cursor:default}.chosen-disabled .chosen-single{cursor:default}.chosen-disabled .chosen-choices .search-choice .search-choice-close{cursor:default}.chosen-rtl{text-align:right}.chosen-rtl .chosen-single{overflow:visible;padding:0 8px 0 0}.chosen-rtl .chosen-single span{margin-right:0;margin-left:26px;direction:rtl}.chosen-rtl .chosen-single-with-deselect span{margin-left:38px}.chosen-rtl .chosen-single div{right:auto;left:3px}.chosen-rtl .chosen-single abbr{right:auto;left:26px}.chosen-rtl .chosen-choices li{float:right}.chosen-rtl .chosen-choices li.search-field input[type=text]{direction:rtl}.chosen-rtl .chosen-choices li.search-choice{margin:3px 5px 3px 0;padding:3px 5px 3px 19px}.chosen-rtl .chosen-choices li.search-choice .search-choice-close{right:auto;left:4px}.chosen-rtl.chosen-container-single .chosen-results{margin:0 0 4px 4px;padding:0 4px 0 0}.chosen-rtl .chosen-results li.group-option{padding-right:15px;padding-left:0}.chosen-rtl.chosen-container-active.chosen-with-drop .chosen-single div{border-right:0}.chosen-rtl .chosen-search input[type=text]{padding:4px 5px 4px 20px;background:url(\"data:image/png;base64,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\") no-repeat -30px -20px;direction:rtl}.chosen-rtl.chosen-container-single .chosen-single div b{background-position:6px 2px}.chosen-rtl.chosen-container-single.chosen-with-drop .chosen-single div b{background-position:-12px 2px}@media only screen and (-webkit-min-device-pixel-ratio:1.5),only screen and (min-resolution:144dpi),only screen and (min-resolution:1.5dppx){.chosen-rtl .chosen-search input[type=text],.chosen-container-single .chosen-single abbr,.chosen-container-single .chosen-single div b,.chosen-container-single .chosen-search input[type=text],.chosen-container-multi .chosen-choices .search-choice .search-choice-close,.chosen-container .chosen-results-scroll-down span,.chosen-container .chosen-results-scroll-up span{background-image:url(\"data:image/png;base64,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\")!important;background-size:52px 37px!important;background-repeat:no-repeat!important}}\n\n/*!\n * Periodic Table\n *\n * @copyright Copyright 2017 Benjamin Regler - MIT License\n * @license   https://opensource.org/licenses/MIT\n * @author    Benjamin Regler\n * @version   1.0.0\n */\n.periodic-table{margin-bottom:2em}.periodic-table--header{text-align:center}.periodic-table--title{margin:0}.periodic-table--description{margin:0 0 2em}.periodic-table--credits{font-size:x-small;text-align:right}.periodic-table--colormap{margin-bottom:1em}.periodic-table--colormap-canvas{background-color:#5bc0de;cursor:crosshair;height:1em;width:50%}.periodic-table--colormap-value{display:inline-block;vertical-align:bottom;padding:0 .2em;position:relative;min-width:2em}.periodic-table--colormap-value::before{font-size:smaller;font-weight:700;position:absolute;top:100%}.periodic-table--colormap-value.min{text-align:right}.periodic-table--colormap-value.min::before{content:\"Min\";right:0}.periodic-table--colormap-value.max::before{content:\"Max\"}#periodic-table--colormap-1__hover{background-color:#fff;border:1px dotted #000;display:none;font-size:small;padding:.2em;position:absolute;z-index:10000}#periodic-table--colormap-1__hover span{width:1em;height:1em;display:inline-block;margin-right:.2em;vertical-align:text-top}.periodic-table--footer{margin-top:2em}.periodic-table--credits a{color:inherit;text-decoration:none;opacity:.8}.periodic-table--footer,.periodic-table--row{margin-bottom:.2em}.periodic-table--row .periodic-table--row{margin:0 -.2em}.periodic-table--footer:after,.periodic-table--row:after{content:\"\";clear:both;display:table}@media only screen{.periodic-table--colormap,.periodic-table--column,.periodic-table--credits{float:left;width:100%;box-sizing:border-box}}.periodic-table--table{font-family:Arial;text-align:center;width:100%;word-wrap:break-word}.periodic-table--row.periodic-table--empty{height:3em}.periodic-table--column{padding:0 .2em;min-height:.01px;width:5.2%}.periodic-table--column:first-child{width:6.4%}.periodic-table--column.wide{width:10.4%}.periodic-table--column.extra-wide{width:15.6%}.periodic-table--column.header{color:grey;font-size:x-small;font-variant:small-caps}.periodic-table--label{font-size:xx-small;font-weight:700}.periodic-table--label i{opacity:.5;font-size:smaller}.periodic-table--period{display:block;margin-top:.5em}.periodic-table-cell{position:relative;width:100%;height:100%;box-shadow:0 0 4px rgba(255,255,255,.5);cursor:default;-webkit-touch-callout:none;-webkit-user-select:none;-khtml-user-select:none;-moz-user-select:none;-ms-user-select:none;user-select:none}.periodic-table-cell:before{display:inline-block;content:\"\";width:100%;padding-top:125%}.wide .periodic-table-cell:before{padding-top:47.5%}.periodic-table-cell .periodic-table--element,.periodic-table-cell .periodic-table--element-placeholder{position:absolute;top:0;left:0;right:0;bottom:1px}.periodic-table--element,.periodic-table--element-placeholder{border:1px solid rgba(0,0,0,.05);color:#000;font-size:smaller;line-height:1em;overflow:hidden;text-align:center}.periodic-table--element:hover{opacity:.7}.periodic-table--element.disabled:hover{opacity:1}.periodic-table--element span,.periodic-table--element-placeholder span{display:block;opacity:.5;text-shadow:0 0 4px rgba(255,255,255,.5);width:100%}.periodic-table--element.light-color{color:#FFF}.periodic-table--element.disabled{cursor:not-allowed;background-color:#fff!important;color:#d3d3d3!important}.periodic-table--atomic-number{font-size:xx-small;text-align:right}.periodic-table--atomic-symbol{font-size:xx-small;font-weight:700;opacity:1!important}.periodic-table--element-placeholder.light-color span,.periodic-table--element.light-color span{opacity:.7}.light-color .periodic-table--atomic-symbol{opacity:1!important}.periodic-table--element .periodic-table--atomic-name,.periodic-table--element .periodic-table--atomic-number,.periodic-table--element .periodic-table--atomic-value{display:none}.periodic-table--atomic-name,.periodic-table--atomic-value{padding-top:.4em}.periodic-table--element-placeholder{border:3px dashed #f0b2b2;color:#000;display:none;margin:1px}.periodic-table--element-placeholder .periodic-table--atomic-name{display:none;font-weight:700}.periodic-table--atomic-range{font-size:xx-small;margin-top:.5em}.periodic-table-classification{font-size:x-small;font-weight:700;display:block;text-align:left}.periodic-table--colormap,.periodic-table--credits{width:50%}@media only screen and (min-width:35em){.periodic-table--atomic-symbol{font-size:x-small;margin-top:.5em}}@media only screen and (min-width:40em){.periodic-table--atomic-symbol{margin-top:.5em}.periodic-table-classification{font-size:inherit;margin-top:2em}.periodic-table--atomic-number,.periodic-table--atomic-range{font-size:x-small}.periodic-table--atomic-symbol{font-size:medium}.periodic-table--element-placeholder{display:block}.periodic-table--period{margin-top:1.5em}.periodic-table--element .periodic-table--atomic-value{display:block;font-size:xx-small}}@media only screen and (min-width:60em){.periodic-table--column:first-child{width:6.4%}.periodic-table--column{width:5.2%}.periodic-table--column.wide{width:10.4%}.periodic-table--column.extra-wide{width:15.6%}.periodic-table--atomic-range,.periodic-table--column.header,.periodic-table--element .periodic-table--atomic-value,.periodic-table--label,.periodic-table-classification{font-size:small}.periodic-table--atomic-symbol{font-size:1.5em;margin-top:.3em}.periodic-table--element,.periodic-table--element-placeholder{padding:5px}.periodic-table--element .periodic-table--atomic-number{display:block}}@media only screen and (min-width:80em){.periodic-table-classification{font-size:medium}.periodic-table--atomic-number{font-size:inherit}.periodic-table--element .periodic-table--atomic-name{display:inherit}.periodic-table--element-placeholder .periodic-table--atomic-name{display:block}.periodic-table--atomic-symbol{margin-top:0}.periodic-table--period{margin-top:2em}}@media only screen and (min-width:100em){.periodic-table--table{font-size:larger}.periodic-table--element-placeholder .periodic-table--atomic-name{margin-top:1em}}\n/*!\n * Atomic Data\n *\n * @copyright  Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n *             Benjamin Regler - Apache 2.0 License\n * @license    http://www.apache.org/licenses/LICENSE-2.0\n * @author     Benjamin Regler\n * @version    1.1.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n * \n *     http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n */\n.atomic-data--block{display:inline-block;margin-top:1em}.atomic-data label{display:block;font-size:medium;font-weight:700}.atomic-data--select,.chosen-container{width:100%!important}.atomic-data--select:disabled{color:#d3d3d3}.atomic-data--show-button,.atomic-data--reset-button{display:inline-block;margin-top:1.6em;width:100%}.atomic-data--properties button{padding-left:2em;padding-right:2em;width: auto}.periodic-table--atomic-value{display:none!important}#atomic-data--tooltip{background:rgba(255,255,255,.95);border:1px solid #a9a9a9;border-radius:4px;display:none;font-size:small;min-width:300px;padding:1.5em;position:absolute;width:500px;word-wrap:break-word}#atomic-data--tooltip h5{font-size:2em;padding:0;margin:0}.atomic-data--value{float:right;font-size:x-large}.atomic-data--value:before{content:\"= \"}#atomic-data--tooltip dl{margin-top:2em;margin-bottom:0}#atomic-data--tooltip dt{font-weight:700;display:inline-block;vertical-align:top;width:40%}#atomic-data--tooltip dt:after{content:\": \"}#atomic-data--tooltip dd{padding:0;margin:0;display:inline-block;width:60%}\n</style>"
+                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<style type=\"text/css\">\n/*!\n * Nomad Beaker Notebook Template\n *\n * @copyright  Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n *             Benjamin Regler - Apache 2.0 License\n * @license    http://www.apache.org/licenses/LICENSE-2.0\n * @author     Benjamin Regler\n * @version    1.4.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n *\n *     http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n */\np{margin-bottom:1.3em}h1,h2,h3,h4{margin:1.414em 0 .5em;font-weight:inherit;line-height:1.2}h1{margin-top:0;font-size:3.998em}h2{font-size:2.827em}h3{font-size:1.999em}h4{font-size:1.414em}.font_small,small{font-size:.707em}.notebook-container{font-size:16px}.notebook-container .bkr{font-size:100%;font-weight:400;line-height:1.45;color:#333}.nomad--header{background:#c5d293;margin:-52px 0 .5em;padding:2em 3em 1em;overflow:hidden}.nomad--header sup{padding:0 .2em 0 .3em}.nomad--header h2{color:#20335d;font-weight:700;font-size:2.5em;margin:-.4em 0 .2em -.25em;text-align:center}.nomad--header h2 img{display:block;height:2.5em;margin:0 auto;vertical-align:middle}.nomad--header h2 .nomad--header-title,.nomad--header h2 img:last-child{display:none}.nomad--header h3{color:#20335d;font-weight:700;margin-top:0}.nomad--header a,.nomad--header a:focus,.nomad--header a:hover{color:inherit;font-style:italic}.nomad--header .nomad--description{margin:-1em 0 0}.nomad--header .nomad--affiliation{display:block;padding:1.25em 0 1em}.nomad--last-updated{color:#596273;display:inline-block;float:right;margin-top:0;margin-right:-1em;position:relative;z-index:1}.nomad--last-updated:before{bottom:-75%;color:#20335d;content:attr(data-version);font-size:4em;font-weight:700;opacity:.2;position:absolute;right:0;z-index:-1;width:200%;text-align:right}.nomad--navigation{text-align:right;z-index:1}.nomad--navigation a{background:#f5f5f5;display:block;margin-top:.25em}@media only screen and (min-width:60em){.nomad--header h2{font-size:2.827em;margin-right:1em;margin-top:0}.nomad--header h2 img{display:inline-block;height:1.5em;margin:0 .4em 0 0;vertical-align:middle}.nomad--header h2 img:last-child{display:inline-block!important;margin:0 0 0 .4em}.nomad--header h2 .nomad--header-title,.nomad--navigation a{display:inline-block}.nomad--header h3{text-indent:-1em;padding-left:1em}.nomad--header h3:before{content:\"\\2014\";padding-right:.25em}.nomad--navigation{height:0;margin-right:0;position:relative}}.modal-dialog{max-width:1000px;width:80%}.modal-header h1{font-size:2em;line-height:1.2}.modal-dialog h2{font-size:1.414em}.modal-dialog h2:first-child{margin-top:0}.modal-dialog h3{font-size:1.2em}.modal-dialog dt{font-size:larger;margin-top:1.414em}.modal-dialog img{display:block;width:100%;text-align:center;margin:0 auto;max-width:35em}.modal-dialog img.large{max-width:inherit}.modal-dialog .authors{text-transform:uppercase}.new-cell .active,.new-cell .btn,.new-cell .btn>*,.new-cell .dropdown{color:#fff}.markup p:first-child:before{content:none;display:block;float:none;height:auto;width:auto}\n/*!\n * Chosen, a Select Box Enhancer for jQuery and Prototype\n * by Patrick Filler for Harvest, http://getharvest.com\n *\n * Version 1.7.0\n * Full source at https://github.com/harvesthq/chosen\n * Copyright (c) 2011-2017 Harvest http://getharvest.com\n *\n * MIT License, https://github.com/harvesthq/chosen/blob/master/LICENSE.md\n * This file is generated by `grunt build`, do not edit it by hand.\n */\n.chosen-container{position:relative;display:inline-block;vertical-align:middle;font-size:13px;-webkit-user-select:none;-moz-user-select:none;-ms-user-select:none;user-select:none}.chosen-container *{box-sizing:border-box}.chosen-container .chosen-drop{position:absolute;top:100%;z-index:1010;width:100%;border:1px solid #aaa;border-top:0;background:#fff;box-shadow:0 4px 5px rgba(0,0,0,.15);clip:rect(0,0,0,0)}.chosen-container.chosen-with-drop .chosen-drop{clip:auto}.chosen-container a{cursor:pointer}.chosen-container .search-choice .group-name,.chosen-container .chosen-single .group-name{margin-right:4px;overflow:hidden;white-space:nowrap;text-overflow:ellipsis;font-weight:400;color:#999}.chosen-container .search-choice .group-name:after,.chosen-container .chosen-single .group-name:after{content:\":\";padding-left:2px;vertical-align:top}.chosen-container-single .chosen-single{position:relative;display:block;overflow:hidden;padding:0 0 0 8px;height:25px;border:1px solid #aaa;border-radius:5px;background-color:#fff;background:linear-gradient(#fff 20%,#f6f6f6 50%,#eee 52%,#f4f4f4 100%);background-clip:padding-box;box-shadow:0 0 3px #fff inset,0 1px 1px rgba(0,0,0,.1);color:#444;text-decoration:none;white-space:nowrap;line-height:24px}.chosen-container-single .chosen-default{color:#999}.chosen-container-single .chosen-single span{display:block;overflow:hidden;margin-right:26px;text-overflow:ellipsis;white-space:nowrap}.chosen-container-single .chosen-single-with-deselect span{margin-right:38px}.chosen-container-single .chosen-single abbr{position:absolute;top:6px;right:26px;display:block;width:12px;height:12px;background:url(\"data:image/png;base64,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\") -42px 1px no-repeat;font-size:1px}.chosen-container-single .chosen-single abbr:hover{background-position:-42px -10px}.chosen-container-single.chosen-disabled .chosen-single abbr:hover{background-position:-42px -10px}.chosen-container-single .chosen-single div{position:absolute;top:0;right:0;display:block;width:18px;height:100%}.chosen-container-single .chosen-single div b{display:block;width:100%;height:100%;background:url(\"data:image/png;base64,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\") no-repeat 0 2px}.chosen-container-single .chosen-search{position:relative;z-index:1010;margin:0;padding:3px 4px;white-space:nowrap}.chosen-container-single .chosen-search input[type=text]{margin:1px 0;padding:4px 20px 4px 5px;width:100%;height:auto;outline:0;border:1px solid #aaa;background:url(\"data:image/png;base64,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\") no-repeat 100% -20px;font-size:1em;font-family:sans-serif;line-height:normal;border-radius:0}.chosen-container-single .chosen-drop{margin-top:-1px;border-radius:0 0 4px 4px;background-clip:padding-box}.chosen-container-single.chosen-container-single-nosearch .chosen-search{position:absolute;clip:rect(0,0,0,0)}.chosen-container .chosen-results{color:#444;position:relative;overflow-x:hidden;overflow-y:auto;margin:0 4px 4px 0;padding:0 0 0 4px;max-height:240px;-webkit-overflow-scrolling:touch}.chosen-container .chosen-results li{display:none;margin:0;padding:5px 6px;list-style:none;line-height:15px;word-wrap:break-word;-webkit-touch-callout:none}.chosen-container .chosen-results li.active-result{display:list-item;cursor:pointer}.chosen-container .chosen-results li.disabled-result{display:list-item;color:#ccc;cursor:default}.chosen-container .chosen-results li.highlighted{background-color:#3875d7;background-image:linear-gradient(#3875d7 20%,#2a62bc 90%);color:#fff}.chosen-container .chosen-results li.no-results{color:#777;display:list-item;background:#f4f4f4}.chosen-container .chosen-results li.group-result{display:list-item;font-weight:700;cursor:default}.chosen-container .chosen-results li.group-option{padding-left:15px}.chosen-container .chosen-results li em{font-style:normal;text-decoration:underline}.chosen-container-multi .chosen-choices{position:relative;overflow:hidden;margin:0;padding:0 5px;width:100%;height:auto;border:1px solid #aaa;background-color:#fff;background-image:linear-gradient(#eee 1%,#fff 15%);cursor:text}.chosen-container-multi .chosen-choices li{float:left;list-style:none}.chosen-container-multi .chosen-choices li.search-field{margin:0;padding:0;white-space:nowrap}.chosen-container-multi .chosen-choices li.search-field input[type=text]{margin:1px 0;padding:0;height:25px;outline:0;border:0!important;background:transparent!important;box-shadow:none;color:#999;font-size:100%;font-family:sans-serif;line-height:normal;border-radius:0;width:25px}.chosen-container-multi .chosen-choices li.search-choice{position:relative;margin:3px 5px 3px 0;padding:3px 20px 3px 5px;border:1px solid #aaa;max-width:100%;border-radius:3px;background-color:#eee;background-image:linear-gradient(#f4f4f4 20%,#f0f0f0 50%,#e8e8e8 52%,#eee 100%);background-size:100% 19px;background-repeat:repeat-x;background-clip:padding-box;box-shadow:0 0 2px #fff inset,0 1px 0 rgba(0,0,0,.05);color:#333;line-height:13px;cursor:default}.chosen-container-multi .chosen-choices li.search-choice span{word-wrap:break-word}.chosen-container-multi .chosen-choices li.search-choice .search-choice-close{position:absolute;top:4px;right:3px;display:block;width:12px;height:12px;background:url(\"data:image/png;base64,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\") -42px 1px no-repeat;font-size:1px}.chosen-container-multi .chosen-choices li.search-choice .search-choice-close:hover{background-position:-42px -10px}.chosen-container-multi .chosen-choices li.search-choice-disabled{padding-right:5px;border:1px solid #ccc;background-color:#e4e4e4;background-image:linear-gradient(#f4f4f4 20%,#f0f0f0 50%,#e8e8e8 52%,#eee 100%);color:#666}.chosen-container-multi .chosen-choices li.search-choice-focus{background:#d4d4d4}.chosen-container-multi .chosen-choices li.search-choice-focus .search-choice-close{background-position:-42px -10px}.chosen-container-multi .chosen-results{margin:0;padding:0}.chosen-container-multi .chosen-drop .result-selected{display:list-item;color:#ccc;cursor:default}.chosen-container-active .chosen-single{border:1px solid #5897fb;box-shadow:0 0 5px rgba(0,0,0,.3)}.chosen-container-active.chosen-with-drop .chosen-single{border:1px solid #aaa;border-bottom-right-radius:0;border-bottom-left-radius:0;background-image:linear-gradient(#eee 20%,#fff 80%);box-shadow:0 1px 0 #fff inset}.chosen-container-active.chosen-with-drop .chosen-single div{border-left:0;background:transparent}.chosen-container-active.chosen-with-drop .chosen-single div b{background-position:-18px 2px}.chosen-container-active .chosen-choices{border:1px solid #5897fb;box-shadow:0 0 5px rgba(0,0,0,.3)}.chosen-container-active .chosen-choices li.search-field input[type=text]{color:#222!important}.chosen-disabled{opacity:.5!important;cursor:default}.chosen-disabled .chosen-single{cursor:default}.chosen-disabled .chosen-choices .search-choice .search-choice-close{cursor:default}.chosen-rtl{text-align:right}.chosen-rtl .chosen-single{overflow:visible;padding:0 8px 0 0}.chosen-rtl .chosen-single span{margin-right:0;margin-left:26px;direction:rtl}.chosen-rtl .chosen-single-with-deselect span{margin-left:38px}.chosen-rtl .chosen-single div{right:auto;left:3px}.chosen-rtl .chosen-single abbr{right:auto;left:26px}.chosen-rtl .chosen-choices li{float:right}.chosen-rtl .chosen-choices li.search-field input[type=text]{direction:rtl}.chosen-rtl .chosen-choices li.search-choice{margin:3px 5px 3px 0;padding:3px 5px 3px 19px}.chosen-rtl .chosen-choices li.search-choice .search-choice-close{right:auto;left:4px}.chosen-rtl.chosen-container-single .chosen-results{margin:0 0 4px 4px;padding:0 4px 0 0}.chosen-rtl .chosen-results li.group-option{padding-right:15px;padding-left:0}.chosen-rtl.chosen-container-active.chosen-with-drop .chosen-single div{border-right:0}.chosen-rtl .chosen-search input[type=text]{padding:4px 5px 4px 20px;background:url(\"data:image/png;base64,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\") no-repeat -30px -20px;direction:rtl}.chosen-rtl.chosen-container-single .chosen-single div b{background-position:6px 2px}.chosen-rtl.chosen-container-single.chosen-with-drop .chosen-single div b{background-position:-12px 2px}@media only screen and (-webkit-min-device-pixel-ratio:1.5),only screen and (min-resolution:144dpi),only screen and (min-resolution:1.5dppx){.chosen-rtl .chosen-search input[type=text],.chosen-container-single .chosen-single abbr,.chosen-container-single .chosen-single div b,.chosen-container-single .chosen-search input[type=text],.chosen-container-multi .chosen-choices .search-choice .search-choice-close,.chosen-container .chosen-results-scroll-down span,.chosen-container .chosen-results-scroll-up span{background-image:url(\"data:image/png;base64,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\")!important;background-size:52px 37px!important;background-repeat:no-repeat!important}}\n\n/*!\n * Periodic Table\n *\n * @copyright Copyright 2017 Benjamin Regler - MIT License\n * @license   https://opensource.org/licenses/MIT\n * @author    Benjamin Regler\n * @version   1.0.0\n */\n.periodic-table{margin-bottom:2em}.periodic-table--header{text-align:center}.periodic-table--title{margin:0}.periodic-table--description{margin:0 0 2em}.periodic-table--credits{font-size:x-small;text-align:right}.periodic-table--colormap{margin-bottom:1em}.periodic-table--colormap-canvas{background-color:#5bc0de;cursor:crosshair;height:1em;width:50%}.periodic-table--colormap-value{display:inline-block;vertical-align:bottom;padding:0 .2em;position:relative;min-width:2em}.periodic-table--colormap-value::before{font-size:smaller;font-weight:700;position:absolute;top:100%}.periodic-table--colormap-value.min{text-align:right}.periodic-table--colormap-value.min::before{content:\"Min\";right:0}.periodic-table--colormap-value.max::before{content:\"Max\"}#periodic-table--colormap-1__hover{background-color:#fff;border:1px dotted #000;display:none;font-size:small;padding:.2em;position:absolute;z-index:10000}#periodic-table--colormap-1__hover span{width:1em;height:1em;display:inline-block;margin-right:.2em;vertical-align:text-top}.periodic-table--footer{margin-top:2em}.periodic-table--credits a{color:inherit;text-decoration:none;opacity:.8}.periodic-table--footer,.periodic-table--row{margin-bottom:.2em}.periodic-table--row .periodic-table--row{margin:0 -.2em}.periodic-table--footer:after,.periodic-table--row:after{content:\"\";clear:both;display:table}@media only screen{.periodic-table--colormap,.periodic-table--column,.periodic-table--credits{float:left;width:100%;box-sizing:border-box}}.periodic-table--table{font-family:Arial;text-align:center;width:100%;word-wrap:break-word}.periodic-table--row.periodic-table--empty{height:3em}.periodic-table--column{padding:0 .2em;min-height:.01px;width:5.2%}.periodic-table--column:first-child{width:6.4%}.periodic-table--column.wide{width:10.4%}.periodic-table--column.extra-wide{width:15.6%}.periodic-table--column.header{color:grey;font-size:x-small;font-variant:small-caps}.periodic-table--label{font-size:xx-small;font-weight:700}.periodic-table--label i{opacity:.5;font-size:smaller}.periodic-table--period{display:block;margin-top:.5em}.periodic-table-cell{position:relative;width:100%;height:100%;box-shadow:0 0 4px rgba(255,255,255,.5);cursor:default;-webkit-touch-callout:none;-webkit-user-select:none;-khtml-user-select:none;-moz-user-select:none;-ms-user-select:none;user-select:none}.periodic-table-cell:before{display:inline-block;content:\"\";width:100%;padding-top:125%}.wide .periodic-table-cell:before{padding-top:47.5%}.periodic-table-cell .periodic-table--element,.periodic-table-cell .periodic-table--element-placeholder{position:absolute;top:0;left:0;right:0;bottom:1px}.periodic-table--element,.periodic-table--element-placeholder{border:1px solid rgba(0,0,0,.05);color:#000;font-size:smaller;line-height:1em;overflow:hidden;text-align:center}.periodic-table--element:hover{opacity:.7}.periodic-table--element.disabled:hover{opacity:1}.periodic-table--element span,.periodic-table--element-placeholder span{display:block;opacity:.5;text-shadow:0 0 4px rgba(255,255,255,.5);width:100%}.periodic-table--element.light-color{color:#FFF}.periodic-table--element.disabled{cursor:not-allowed;background-color:#fff!important;color:#d3d3d3!important}.periodic-table--atomic-number{font-size:xx-small;text-align:right}.periodic-table--atomic-symbol{font-size:xx-small;font-weight:700;opacity:1!important}.periodic-table--element-placeholder.light-color span,.periodic-table--element.light-color span{opacity:.7}.light-color .periodic-table--atomic-symbol{opacity:1!important}.periodic-table--element .periodic-table--atomic-name,.periodic-table--element .periodic-table--atomic-number,.periodic-table--element .periodic-table--atomic-value{display:none}.periodic-table--atomic-name,.periodic-table--atomic-value{padding-top:.4em}.periodic-table--element-placeholder{border:3px dashed #f0b2b2;color:#000;display:none;margin:1px}.periodic-table--element-placeholder .periodic-table--atomic-name{display:none;font-weight:700}.periodic-table--atomic-range{font-size:xx-small;margin-top:.5em}.periodic-table-classification{font-size:x-small;font-weight:700;display:block;text-align:left}.periodic-table--colormap,.periodic-table--credits{width:50%}@media only screen and (min-width:35em){.periodic-table--atomic-symbol{font-size:x-small;margin-top:.5em}}@media only screen and (min-width:40em){.periodic-table--atomic-symbol{margin-top:.5em}.periodic-table-classification{font-size:inherit;margin-top:2em}.periodic-table--atomic-number,.periodic-table--atomic-range{font-size:x-small}.periodic-table--atomic-symbol{font-size:medium}.periodic-table--element-placeholder{display:block}.periodic-table--period{margin-top:1.5em}.periodic-table--element .periodic-table--atomic-value{display:block;font-size:xx-small}}@media only screen and (min-width:60em){.periodic-table--column:first-child{width:6.4%}.periodic-table--column{width:5.2%}.periodic-table--column.wide{width:10.4%}.periodic-table--column.extra-wide{width:15.6%}.periodic-table--atomic-range,.periodic-table--column.header,.periodic-table--element .periodic-table--atomic-value,.periodic-table--label,.periodic-table-classification{font-size:small}.periodic-table--atomic-symbol{font-size:1.5em;margin-top:.3em}.periodic-table--element,.periodic-table--element-placeholder{padding:5px}.periodic-table--element .periodic-table--atomic-number{display:block}}@media only screen and (min-width:80em){.periodic-table-classification{font-size:medium}.periodic-table--atomic-number{font-size:inherit}.periodic-table--element .periodic-table--atomic-name{display:inherit}.periodic-table--element-placeholder .periodic-table--atomic-name{display:block}.periodic-table--atomic-symbol{margin-top:0}.periodic-table--period{margin-top:2em}}@media only screen and (min-width:100em){.periodic-table--table{font-size:larger}.periodic-table--element-placeholder .periodic-table--atomic-name{margin-top:1em}}\n/*!\n * Atomic Data\n *\n * @copyright  Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n *             Benjamin Regler - Apache 2.0 License\n * @license    http://www.apache.org/licenses/LICENSE-2.0\n * @author     Benjamin Regler\n * @version    1.1.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n * \n *     http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n */\n.atomic-data--block{display:inline-block;margin-top:1em}.atomic-data label{display:block;font-size:medium;font-weight:700}.atomic-data--select,.chosen-container{width:100%!important}.atomic-data--select:disabled{color:#d3d3d3}.atomic-data--show-button,.atomic-data--reset-button{display:inline-block;margin-top:1.6em;width:100%}.atomic-data--properties button{padding-left:2em;padding-right:2em;width: auto}.periodic-table--atomic-value{display:none!important}#atomic-data--tooltip{background:rgba(255,255,255,.95);border:1px solid #a9a9a9;border-radius:4px;display:none;font-size:small;min-width:300px;padding:1.5em;position:absolute;width:500px;word-wrap:break-word}#atomic-data--tooltip h5{font-size:2em;padding:0;margin:0}.atomic-data--value{float:right;font-size:x-large}.atomic-data--value:before{content:\"= \"}#atomic-data--tooltip dl{margin-top:2em;margin-bottom:0}#atomic-data--tooltip dt{font-weight:700;display:inline-block;vertical-align:top;width:40%}#atomic-data--tooltip dt:after{content:\": \"}#atomic-data--tooltip dd{padding:0;margin:0;display:inline-block;width:60%}\n</style>"
                 },
                 "selectedType": "BeakerDisplay",
                 "elapsedTime": 0,
                 "height": 50
             },
             "evaluatorReader": true,
-            "lineCount": 68
+            "lineCount": 68,
+            "isError": false
         },
         {
             "id": "load_javascript",
@@ -172,7 +173,7 @@
                     "        <span class=\"nomad--affiliation\">",
                     "          <sup>1</sup>Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany<br />",
                     "        </span>",
-                    "        <span class=\"nomad--last-updated\" data-version=\"v1.2.0\">[Last updated: June 6, 2017]</span>",
+                    "        <span class=\"nomad--last-updated\" data-version=\"v1.2.1\">[Last updated: December 12, 2018]</span>",
                     "    </p>",
                     "</div>",
                     "",
@@ -189,14 +190,15 @@
                 "result": {
                     "type": "BeakerDisplay",
                     "innertype": "Html",
-                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<div class=\"nomad--header\">\n    <h2><img src=\"data:image/png;base64,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\">NOMAD Analytics Toolkit<img src=\"https://www.nomad-coe.eu/uploads/nomad/images/icons/icon_bigdata_100x100.png\"></h2>\n    <h3>A Periodic Table Of Elements for Atomic Data Collections</h3>\n  \n    <p class=\"nomad--description\">\n        created by:\n        <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a><sup>1</sup>, Luca Ghiringhelli<sup>1</sup>,\n        and <em>Matthias Scheffler<sup>1</sup></em>.<br>\n      \n        <span class=\"nomad--affiliation\">\n          <sup>1</sup>Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany<br>\n        </span>\n        <span class=\"nomad--last-updated\" data-version=\"v1.2.0\">[Last updated: June 6, 2017]</span>\n    </p>\n</div>\n\n<div class=\"nomad--navigation\">\n  <a href=\"https://analytics-toolkit.nomad-coe.eu/home/\" class=\"btn\">Back to Analytics Home</a> \n  <a href=\"https://www.nomad-coe.eu/\" class=\"btn\">Back to NOMAD CoE Home</a>\n  <a target=\"_blank\" href=\"https://nomad-forum.rz-berlin.mpg.de\" class=\"btn\" style=\"background: #dcdcdc;\">Send us your Feedback</a>\n</div>"
+                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<div class=\"nomad--header\">\n    <h2><img src=\"data:image/png;base64,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\">NOMAD Analytics Toolkit<img src=\"https://www.nomad-coe.eu/uploads/nomad/images/icons/icon_bigdata_100x100.png\"></h2>\n    <h3>A Periodic Table Of Elements for Atomic Data Collections</h3>\n  \n    <p class=\"nomad--description\">\n        created by:\n        <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a><sup>1</sup>, Luca Ghiringhelli<sup>1</sup>,\n        and <em>Matthias Scheffler<sup>1</sup></em>.<br>\n      \n        <span class=\"nomad--affiliation\">\n          <sup>1</sup>Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany<br>\n        </span>\n        <span class=\"nomad--last-updated\" data-version=\"v1.2.1\">[Last updated: December 12, 2018]</span>\n    </p>\n</div>\n\n<div class=\"nomad--navigation\">\n  <a href=\"https://analytics-toolkit.nomad-coe.eu/home/\" class=\"btn\">Back to Analytics Home</a> \n  <a href=\"https://www.nomad-coe.eu/\" class=\"btn\">Back to NOMAD CoE Home</a>\n  <a target=\"_blank\" href=\"https://nomad-forum.rz-berlin.mpg.de\" class=\"btn\" style=\"background: #dcdcdc;\">Send us your Feedback</a>\n</div>"
                 },
                 "selectedType": "BeakerDisplay",
                 "elapsedTime": 0,
-                "height": 245
+                "height": 261
             },
             "evaluatorReader": true,
-            "lineCount": 21
+            "lineCount": 21,
+            "isError": false
         },
         {
             "id": "markdownxSre89",
@@ -233,6 +235,8 @@
                     "        <p>This notebook provides a selected and curated list of atomic data collections to be visualized in the periodic table of elements.</p>",
                     "",
                     "        <p>Atomic data collections are data sets of atomic properties. They are enhanced by metadata attributes from where the data come from, how they were generated or measured, and what settings have been used. Atomic properties are the radius, the atomic mass, but also the ionization potential, the expectation values of the orbitals, and many other properties that describe the elements.</p>",
+                    "        ",
+                    "        <p><strong>Tutorials:</strong><br/ >For details, please read a short guide about the <a href=\"https://www.nomad-coe.eu/index.php?page=atomic-data-collection-parser\">atomic-data collection parser</a> and the tutorial about <a href=\"https://www.nomad-coe.eu/index.php?page=atomic-data-collection\">atomic-data collections</a>.",
                     "",
                     "        <h2>Visualization</h2>",
                     "",
@@ -352,14 +356,15 @@
                 "result": {
                     "type": "BeakerDisplay",
                     "innertype": "Html",
-                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<button type=\"button\" class=\"btn btn-info\" data-toggle=\"modal\" data-target=\"#modal-instructions\" style=\"font-size:larger;\">Read usage instructions</button>\n<div class=\"modal fade\" id=\"modal-instructions\" tabindex=\"-1\" role=\"dialog\" aria-labelledby=\"modal-instructions\">\n  <div class=\"modal-dialog\" role=\"document\">\n    <div class=\"modal-content\">\n      <div class=\"modal-header\">\n        <button type=\"button\" class=\"close\" data-dismiss=\"modal\" aria-label=\"Close\"><span aria-hidden=\"true\">×</span></button>\n        <h1 class=\"modal-title\" id=\"modal-instructions-label\">Usage instructions</h1>\n        <hr>\n      </div>\n      <div class=\"modal-body modal-instructions-body\">\n        <h2>Introduction</h2>\n\n        <p>This notebook provides a selected and curated list of atomic data collections to be visualized in the periodic table of elements.</p>\n\n        <p>Atomic data collections are data sets of atomic properties. They are enhanced by metadata attributes from where the data come from, how they were generated or measured, and what settings have been used. Atomic properties are the radius, the atomic mass, but also the ionization potential, the expectation values of the orbitals, and many other properties that describe the elements.</p>\n\n        <h2>Visualization</h2>\n\n        <h3>Atomic data collections:</h3>\n\n        <p>Multiple atomic data collections can be selected for the visualization. Their are shown and sorted according to their atomic data collection name. Additional information will be shown once the mouse cursor hovers over the name. You can select multiple atomic data collections, where the order specifies the priority of the collections, i.e., when two or more collections have the same atomic properties. In this case collections that are selected first have higher priority than collections that are selected last and overwrite those values if present.</p>\n\n        <img src=\"data:image/png;base64,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\">\n\n        <h3>Filters:</h3>\n\n        <p>There exist several filters to select only a specific subset of atomic data collections. Filters are only available once an atomic collection is selected and filters that are not available are disabled. You can add as many filters as selection criteria as you want.</p>\n\n        <img src=\"data:image/png;base64,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\">\n        \n        <p>Please note that the order is important here as well. For example, consider the atomic data collection has experimental and theoretical data and if you select <code>Theory, Experiment</code>, then all data are shown, but theoretical values overwrite experimental values when present.</p>\n\n        <h3>Atomic properties:</h3>\n\n        <p>Once an atomic data collection has been set and an optional selection filter criteria has been applied, it is possible to visualize the atomic properties in the periodic table of elements. The elements will be colored by the value of the selected atomic property. A colormap shows the range of the atomic property value (including the minimum and maximum value). For an empty value, all available atomic properties in the table will be displayed. Elements that are shown in gray are not in the set of atomic collections or have been filtered out by the selection criteria. For all other elements, additional information is provided when the mouse cursor hovers over the element.</p>\n      \n        <p>The visualization resets, when the set of atomic data collections or the selection criteria changes and updates when an atomic property is selected again.</p>\n\n        <img src=\"data:image/png;base64,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\">\n      </div>\n      <div class=\"modal-footer\">\n        <button type=\"button\" class=\"btn btn-default\" data-dismiss=\"modal\" style=\"font-size:larger;\">Close</button>\n      </div>\n    </div>\n  </div>\n</div>\n\n<button type=\"button\" class=\"btn btn-default\" data-toggle=\"modal\" data-target=\"#modal-credits\" style=\"font-size:larger;\">Credits</button>\n<div class=\"modal fade\" id=\"modal-credits\" tabindex=\"-1\" role=\"dialog\" aria-labelledby=\"modal-credits\">\n  <div class=\"modal-dialog\" role=\"document\">\n    <div class=\"modal-content\">\n      <div class=\"modal-header\">\n        <button type=\"button\" class=\"close\" data-dismiss=\"modal\" aria-label=\"Close\"><span aria-hidden=\"true\">×</span></button>\n        <h1 class=\"modal-title\" id=\"modal-credits-label\">Credits</h1>\n        <hr>\n      </div>\n      <div class=\"modal-body modal-credits-body\">\n        <h2>Atomic Data:</h2>\n\n        <p>This notebook is based on the NOMAD Atomic Data Parser and Interface written by <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a>.</p>\n        <ul>\n          <li><span class=\"authors\">Regler, B.</span>: <em>NOMAD Atomic Data Parser and Interface</em>. Fritz Haber Institute of the Max Planck Society, Germany (2017).</li>\n        </ul>\n\n        <h2>Atomic Data Collections:</h2>\n        <dl>\n          <dt>Experimental and theoretically derived values for isotropic static polarizability</dt>\n          <dd>\n            <p>This collection includes experimental and theoretically derived values for isotropic static polarizability as complied by <a href=\"http://ctcp.massey.ac.nz/?group=schwerd\">Prof. Peter Schwerdtfeger</a>.</p>\n            <ul>\n              <li><span class=\"authors\">Schwerdtfeger, P.</span>: <em>Table of experimental and calculated static dipole polarizabilities for the electronic ground states of the neutral elements (in atomic units)</em>. Centre for Theoretical Chemistry and Physics, The New Zealand Institute for Advanced Study (2014). [<a href=\"http://ctcp.massey.ac.nz/Tablepol2014.pdf\">link</a>]</li>\n            </ul>\n            <p>Not all published values are compiled, only the most accurate ones. There is some confusion about the experimental data listed in the <a href=\"https://www.crcpress.com/CRC-Handbook-of-Chemistry-and-Physics-97th-Edition/Haynes/p/book/9781498754286\">CRC Handbook of Chemistry and Physics</a> taken from Miller and Bederson. Some of the data are not experimental values as indicated, but from LDA calculations of Doolen, which are listed here as well.</p>\n            <p>A more recent review by Mitroy, Safronova and Clark is highly recommended:</p>\n            <ul>\n              <li><span class=\"authors\">Mitroy, J.; Safronova, M. S. &amp; Clark, C. W</span>: <em>Theory and applications of atomic and ionic polarizabilities</em>. Journal of Physics B: Atomic, Molecular and Optical Physics <strong>43</strong>, 202001 (2010). DOI: <a href=\"https://dx.doi.org/10.1088/0953-4075/43/20/202001\">10.1088/0953-4075/43/20/202001</a>.</li>\n            </ul>\n          </dd>\n\n          <dt>Experimental electron affinities for neutral atoms</dt>\n          <dd>\n            <p>The values for experimental electron affinity for neutral atoms are taken from</p>\n            <ul>\n              <li><span class=\"authors\">Lide, D. R.</span>: <em>CRC Handbook of Chemistry and Physics 86th ed.</em>. CRC Press, 2616 pp. (2005). [<a href=\"https://www.crcpress.com/CRC-Handbook-of-Chemistry-and-Physics-97th-Edition/Haynes/p/book/9781498754286\">link</a>]</li>\n            </ul>\n          </dd>\n\n          <dt>Extended binaries, dimers and atoms</dt>\n          <dd>\n            <p>This collection provides data for extended binaries, dimers, and atoms. It contains atom property information for rock-salt and zincblende crystal lattice structures, octet (I/II/III)-(V/VI/VII) binary materials, other eight-electron binaries using possible valences of d-metals and f-elements, and octet binaries from John and Bloch's paper:</p>\n            <ul>\n              <li><span class=\"authors\">John, J. &amp; Bloch, A. N.</span>: <em>Quantum-Defect Electronegativity Scale for Nontransition Elements</em>. Physical Review Letters, American Physical Society, <strong>33</strong>, 1095-1098 (1974). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.33.1095\">10.1103/PhysRevLett.33.1095</a>.</li>\n            </ul>\n            <p>The atomic properties in this collection are obtained from:</p>\n            <ul>\n              <li><span class=\"authors\">Ghiringhelli, L. M.; Vybiral, J.; Levchenko, S. V.; Draxl, C. &amp; Scheffler</span>: <em>M. Big Data of Materials Science: Critical Role of the Descriptor</em>. Physical Review Letters, American Physical Society <strong>114</strong>, 105503 (2015). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.114.105503\">10.1103/PhysRevLett.114.105503</a>.</li>\n            </ul>\n          </dd>\n        \n          <dt>Isotropic static polarizabilities and homo-atomic van der Waals coefficients for neutral free atoms</dt>\n          <dd>\n            <p>The majority of values such as isotropic static polarizability (in bohr<sup>3</sup>) and the homo-atomic van der Waals coefficient (in hartree · bohr<sup>6</sup>) for neutral free atoms are taken from:</p>\n            <ul>\n              <li><span class=\"authors\">Chu, X. &amp; Dalgarno, A.</span>: <em>Linear response time-dependent density functional theory for van der Waals coefficients</em>. The Journal of Chemical Physics <strong>121</strong>, 9, 4083 (2004). DOI: <a href=\"https://dx.doi.org/10.1063/1.1779576\">10.1063/1.1779576</a>.</li>\n              \n              <li><span class=\"authors\">Mitroy, J.; Safronova, M. S. &amp; Clark, C. W</span>: <em>Theory and applications of atomic and ionic polarizabilities</em>. Journal of Physics B: Atomic, Molecular and Optical Physics <strong>43</strong>, 202001 (2010). DOI: <a href=\"https://dx.doi.org/10.1088/0953-4075/43/20/202001\">10.1088/0953-4075/43/20/202001</a>.</li>\n            </ul>\n            <p>The rest of the elements are calculated using linear response coupled cluster single double theory with accurate basis. The van der Waals radii for the respective elements are defined as discussed in:</p>\n            <ul>\n              <li><span class=\"authors\">Tkatchenko, A. &amp; Scheffler</span>: <em>Accurate Molecular Van Der Waals Interactions from Ground-State Electron Density and Free-Atom Reference Data</em>. Physical Review Letters <strong>102</strong>, 073005 (2009). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.102.073005\">10.1103/PhysRevLett.102.073005</a>.</li>\n            </ul>\n            <p>For lanthanides and actinides, the C<sub>6</sub> coefficients are constructed to satisfy the valence electronic sum rule using the one-term formula which is equivalent to the two-point zeroth-order Padé approximant. Here, static polarizabilities are taken from:</p>\n            <ul>\n              <li><span class=\"authors\">Dzuba, V. A.; Kozlov, A.; Flambaum; V. V.</span>: <em>Scalar Static Polarizabilities of Lanthanides and Actinides</em>. Physical Review A <strong>89</strong>, 042507 (2014). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevA.89.042507\">10.1103/PhysRevA.89.042507</a>.</li>\n            </ul>\n          </dd>\n        </dl>\n      </div>\n      <div class=\"modal-footer\">\n        <button type=\"button\" class=\"btn btn-default\" data-dismiss=\"modal\" style=\"font-size:larger;\">Close</button>\n      </div>\n    </div>\n  </div>\n</div>\n\n<p></p>"
+                    "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<button type=\"button\" class=\"btn btn-info\" data-toggle=\"modal\" data-target=\"#modal-instructions\" style=\"font-size:larger;\">Read usage instructions</button>\n<div class=\"modal fade\" id=\"modal-instructions\" tabindex=\"-1\" role=\"dialog\" aria-labelledby=\"modal-instructions\" style=\"display: none;\">\n  <div class=\"modal-dialog\" role=\"document\">\n    <div class=\"modal-content\">\n      <div class=\"modal-header\">\n        <button type=\"button\" class=\"close\" data-dismiss=\"modal\" aria-label=\"Close\"><span aria-hidden=\"true\">×</span></button>\n        <h1 class=\"modal-title\" id=\"modal-instructions-label\">Usage instructions</h1>\n        <hr>\n      </div>\n      <div class=\"modal-body modal-instructions-body\">\n        <h2>Introduction</h2>\n\n        <p>This notebook provides a selected and curated list of atomic data collections to be visualized in the periodic table of elements.</p>\n\n        <p>Atomic data collections are data sets of atomic properties. They are enhanced by metadata attributes from where the data come from, how they were generated or measured, and what settings have been used. Atomic properties are the radius, the atomic mass, but also the ionization potential, the expectation values of the orbitals, and many other properties that describe the elements.</p>\n        \n        <p><strong>Tutorials:</strong><br>For details, please read a short guide about the <a href=\"https://www.nomad-coe.eu/index.php?page=atomic-data-collection-parser\">atomic-data collection parser</a> and the tutorial about <a href=\"https://www.nomad-coe.eu/index.php?page=atomic-data-collection\">atomic-data collections</a>.\n\n        </p><h2>Visualization</h2>\n\n        <h3>Atomic data collections:</h3>\n\n        <p>Multiple atomic data collections can be selected for the visualization. Their are shown and sorted according to their atomic data collection name. Additional information will be shown once the mouse cursor hovers over the name. You can select multiple atomic data collections, where the order specifies the priority of the collections, i.e., when two or more collections have the same atomic properties. In this case collections that are selected first have higher priority than collections that are selected last and overwrite those values if present.</p>\n\n        <img src=\"data:image/png;base64,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\">\n\n        <h3>Filters:</h3>\n\n        <p>There exist several filters to select only a specific subset of atomic data collections. Filters are only available once an atomic collection is selected and filters that are not available are disabled. You can add as many filters as selection criteria as you want.</p>\n\n        <img src=\"data:image/png;base64,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\">\n        \n        <p>Please note that the order is important here as well. For example, consider the atomic data collection has experimental and theoretical data and if you select <code>Theory, Experiment</code>, then all data are shown, but theoretical values overwrite experimental values when present.</p>\n\n        <h3>Atomic properties:</h3>\n\n        <p>Once an atomic data collection has been set and an optional selection filter criteria has been applied, it is possible to visualize the atomic properties in the periodic table of elements. The elements will be colored by the value of the selected atomic property. A colormap shows the range of the atomic property value (including the minimum and maximum value). For an empty value, all available atomic properties in the table will be displayed. Elements that are shown in gray are not in the set of atomic collections or have been filtered out by the selection criteria. For all other elements, additional information is provided when the mouse cursor hovers over the element.</p>\n      \n        <p>The visualization resets, when the set of atomic data collections or the selection criteria changes and updates when an atomic property is selected again.</p>\n\n        <img src=\"data:image/png;base64,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\">\n      </div>\n      <div class=\"modal-footer\">\n        <button type=\"button\" class=\"btn btn-default\" data-dismiss=\"modal\" style=\"font-size:larger;\">Close</button>\n      </div>\n    </div>\n  </div>\n</div>\n\n<button type=\"button\" class=\"btn btn-default\" data-toggle=\"modal\" data-target=\"#modal-credits\" style=\"font-size:larger;\">Credits</button>\n<div class=\"modal fade\" id=\"modal-credits\" tabindex=\"-1\" role=\"dialog\" aria-labelledby=\"modal-credits\">\n  <div class=\"modal-dialog\" role=\"document\">\n    <div class=\"modal-content\">\n      <div class=\"modal-header\">\n        <button type=\"button\" class=\"close\" data-dismiss=\"modal\" aria-label=\"Close\"><span aria-hidden=\"true\">×</span></button>\n        <h1 class=\"modal-title\" id=\"modal-credits-label\">Credits</h1>\n        <hr>\n      </div>\n      <div class=\"modal-body modal-credits-body\">\n        <h2>Atomic Data:</h2>\n\n        <p>This notebook is based on the NOMAD Atomic Data Parser and Interface written by <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a>.</p>\n        <ul>\n          <li><span class=\"authors\">Regler, B.</span>: <em>NOMAD Atomic Data Parser and Interface</em>. Fritz Haber Institute of the Max Planck Society, Germany (2017).</li>\n        </ul>\n\n        <h2>Atomic Data Collections:</h2>\n        <dl>\n          <dt>Experimental and theoretically derived values for isotropic static polarizability</dt>\n          <dd>\n            <p>This collection includes experimental and theoretically derived values for isotropic static polarizability as complied by <a href=\"http://ctcp.massey.ac.nz/?group=schwerd\">Prof. Peter Schwerdtfeger</a>.</p>\n            <ul>\n              <li><span class=\"authors\">Schwerdtfeger, P.</span>: <em>Table of experimental and calculated static dipole polarizabilities for the electronic ground states of the neutral elements (in atomic units)</em>. Centre for Theoretical Chemistry and Physics, The New Zealand Institute for Advanced Study (2014). [<a href=\"http://ctcp.massey.ac.nz/Tablepol2014.pdf\">link</a>]</li>\n            </ul>\n            <p>Not all published values are compiled, only the most accurate ones. There is some confusion about the experimental data listed in the <a href=\"https://www.crcpress.com/CRC-Handbook-of-Chemistry-and-Physics-97th-Edition/Haynes/p/book/9781498754286\">CRC Handbook of Chemistry and Physics</a> taken from Miller and Bederson. Some of the data are not experimental values as indicated, but from LDA calculations of Doolen, which are listed here as well.</p>\n            <p>A more recent review by Mitroy, Safronova and Clark is highly recommended:</p>\n            <ul>\n              <li><span class=\"authors\">Mitroy, J.; Safronova, M. S. &amp; Clark, C. W</span>: <em>Theory and applications of atomic and ionic polarizabilities</em>. Journal of Physics B: Atomic, Molecular and Optical Physics <strong>43</strong>, 202001 (2010). DOI: <a href=\"https://dx.doi.org/10.1088/0953-4075/43/20/202001\">10.1088/0953-4075/43/20/202001</a>.</li>\n            </ul>\n          </dd>\n\n          <dt>Experimental electron affinities for neutral atoms</dt>\n          <dd>\n            <p>The values for experimental electron affinity for neutral atoms are taken from</p>\n            <ul>\n              <li><span class=\"authors\">Lide, D. R.</span>: <em>CRC Handbook of Chemistry and Physics 86th ed.</em>. CRC Press, 2616 pp. (2005). [<a href=\"https://www.crcpress.com/CRC-Handbook-of-Chemistry-and-Physics-97th-Edition/Haynes/p/book/9781498754286\">link</a>]</li>\n            </ul>\n          </dd>\n\n          <dt>Extended binaries, dimers and atoms</dt>\n          <dd>\n            <p>This collection provides data for extended binaries, dimers, and atoms. It contains atom property information for rock-salt and zincblende crystal lattice structures, octet (I/II/III)-(V/VI/VII) binary materials, other eight-electron binaries using possible valences of d-metals and f-elements, and octet binaries from John and Bloch's paper:</p>\n            <ul>\n              <li><span class=\"authors\">John, J. &amp; Bloch, A. N.</span>: <em>Quantum-Defect Electronegativity Scale for Nontransition Elements</em>. Physical Review Letters, American Physical Society, <strong>33</strong>, 1095-1098 (1974). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.33.1095\">10.1103/PhysRevLett.33.1095</a>.</li>\n            </ul>\n            <p>The atomic properties in this collection are obtained from:</p>\n            <ul>\n              <li><span class=\"authors\">Ghiringhelli, L. M.; Vybiral, J.; Levchenko, S. V.; Draxl, C. &amp; Scheffler</span>: <em>M. Big Data of Materials Science: Critical Role of the Descriptor</em>. Physical Review Letters, American Physical Society <strong>114</strong>, 105503 (2015). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.114.105503\">10.1103/PhysRevLett.114.105503</a>.</li>\n            </ul>\n          </dd>\n        \n          <dt>Isotropic static polarizabilities and homo-atomic van der Waals coefficients for neutral free atoms</dt>\n          <dd>\n            <p>The majority of values such as isotropic static polarizability (in bohr<sup>3</sup>) and the homo-atomic van der Waals coefficient (in hartree · bohr<sup>6</sup>) for neutral free atoms are taken from:</p>\n            <ul>\n              <li><span class=\"authors\">Chu, X. &amp; Dalgarno, A.</span>: <em>Linear response time-dependent density functional theory for van der Waals coefficients</em>. The Journal of Chemical Physics <strong>121</strong>, 9, 4083 (2004). DOI: <a href=\"https://dx.doi.org/10.1063/1.1779576\">10.1063/1.1779576</a>.</li>\n              \n              <li><span class=\"authors\">Mitroy, J.; Safronova, M. S. &amp; Clark, C. W</span>: <em>Theory and applications of atomic and ionic polarizabilities</em>. Journal of Physics B: Atomic, Molecular and Optical Physics <strong>43</strong>, 202001 (2010). DOI: <a href=\"https://dx.doi.org/10.1088/0953-4075/43/20/202001\">10.1088/0953-4075/43/20/202001</a>.</li>\n            </ul>\n            <p>The rest of the elements are calculated using linear response coupled cluster single double theory with accurate basis. The van der Waals radii for the respective elements are defined as discussed in:</p>\n            <ul>\n              <li><span class=\"authors\">Tkatchenko, A. &amp; Scheffler</span>: <em>Accurate Molecular Van Der Waals Interactions from Ground-State Electron Density and Free-Atom Reference Data</em>. Physical Review Letters <strong>102</strong>, 073005 (2009). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevLett.102.073005\">10.1103/PhysRevLett.102.073005</a>.</li>\n            </ul>\n            <p>For lanthanides and actinides, the C<sub>6</sub> coefficients are constructed to satisfy the valence electronic sum rule using the one-term formula which is equivalent to the two-point zeroth-order Padé approximant. Here, static polarizabilities are taken from:</p>\n            <ul>\n              <li><span class=\"authors\">Dzuba, V. A.; Kozlov, A.; Flambaum; V. V.</span>: <em>Scalar Static Polarizabilities of Lanthanides and Actinides</em>. Physical Review A <strong>89</strong>, 042507 (2014). DOI: <a href=\"https://dx.doi.org/10.1103/PhysRevA.89.042507\">10.1103/PhysRevA.89.042507</a>.</li>\n            </ul>\n          </dd>\n        </dl>\n      </div>\n      <div class=\"modal-footer\">\n        <button type=\"button\" class=\"btn btn-default\" data-dismiss=\"modal\" style=\"font-size:larger;\">Close</button>\n      </div>\n    </div>\n  </div>\n</div>\n\n<p></p>"
                 },
                 "selectedType": "BeakerDisplay",
                 "elapsedTime": 0,
-                "height": 100
+                "height": 101
             },
             "evaluatorReader": true,
-            "lineCount": 126
+            "lineCount": 128,
+            "isError": false
         },
         {
             "id": "markdownaIbvLV",
@@ -508,15 +513,18 @@
                 "hidden": true
             },
             "output": {
-                "hidden": true,
                 "state": {},
                 "pluginName": "JavaScript",
                 "selectedType": "Text",
-                "height": 50
+                "height": 50,
+                "elapsedTime": 679,
+                "hidden": true,
+                "result": true
             },
             "evaluatorReader": true,
             "lineCount": 52,
-            "initialization": true
+            "initialization": true,
+            "isError": false
         },
         {
             "id": "atomic_data",
@@ -728,11 +736,14 @@
                 "hidden": true,
                 "state": {},
                 "pluginName": "IPython",
-                "shellId": "EB435EF4649140DD856E55E6ABFE0F78"
+                "shellId": "C050774B4A654479960B8088C1D0AE80",
+                "selectedType": "Hidden",
+                "elapsedTime": 251
             },
             "evaluatorReader": true,
             "lineCount": 197,
-            "initialization": true
+            "initialization": true,
+            "isError": false
         },
         {
             "id": "init_notebook",
@@ -769,8 +780,8 @@
                     "            },",
                     "        },",
                     "        paths = {",
-                    "            \"collections\": \"/data/shared/tutorials/periodic-table/data\",",
-                    "            \"periodic_table\": \"/data/shared/tutorials/periodic-table\"",
+                    "            \"collections\": \"~/test/periodic-table/data\",",
+                    "            \"periodic_table\": \"~/test/periodic-table\"",
                     "        };",
                     "",
                     "    /**",
@@ -826,11 +837,14 @@
             "output": {
                 "hidden": true,
                 "state": {},
-                "pluginName": "JavaScript"
+                "pluginName": "JavaScript",
+                "selectedType": "BeakerDisplay",
+                "elapsedTime": 94
             },
             "evaluatorReader": true,
             "lineCount": 80,
-            "initialization": true
+            "initialization": true,
+            "isError": false
         },
         {
             "id": "fetch_data",
@@ -846,13 +860,15 @@
             "output": {
                 "state": {},
                 "pluginName": "IPython",
-                "shellId": "EB435EF4649140DD856E55E6ABFE0F78",
-                "selectedType": "Hidden",
-                "height": 91
+                "shellId": "C050774B4A654479960B8088C1D0AE80",
+                "selectedType": "BeakerDisplay",
+                "height": 91,
+                "elapsedTime": 195
             },
             "evaluatorReader": true,
             "lineCount": 2,
-            "tags": "connector"
+            "tags": "connector",
+            "isError": false
         },
         {
             "id": "process_data",
@@ -872,11 +888,13 @@
                 "state": {},
                 "pluginName": "JavaScript",
                 "selectedType": "BeakerDisplay",
-                "height": 89
+                "height": 89,
+                "elapsedTime": 250
             },
             "evaluatorReader": true,
             "lineCount": 5,
-            "tags": "connector"
+            "tags": "connector",
+            "isError": false
         }
     ],
     "namespace": {
-- 
GitLab